2017
DOI: 10.1016/j.wear.2017.09.019
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Prediction of wheel profile wear and vehicle dynamics evolution considering stochastic parameters for high-speed train

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Cited by 55 publications
(43 citation statements)
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“…Therefore, there is no wear coefficient for high-speed railways in China at present. However, many researchers and scholars [20][21][22][23] have used the wear coefficient obtained from the commuter rail system in Stockholm to study the wheel/rail wear, which indicates that this wear coefficient can be suitable for various conditions, including the wheel/rail wear in China high-speed railways. Therefore, the wear coefficient adopted in this paper is depicted by Figure 5 according to the commuter rail system in Stockholm (Jendel [24]).…”
Section: Multibody Dynamics Modelmentioning
confidence: 99%
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“…Therefore, there is no wear coefficient for high-speed railways in China at present. However, many researchers and scholars [20][21][22][23] have used the wear coefficient obtained from the commuter rail system in Stockholm to study the wheel/rail wear, which indicates that this wear coefficient can be suitable for various conditions, including the wheel/rail wear in China high-speed railways. Therefore, the wear coefficient adopted in this paper is depicted by Figure 5 according to the commuter rail system in Stockholm (Jendel [24]).…”
Section: Multibody Dynamics Modelmentioning
confidence: 99%
“…The statistical histograms of the vertical/lateral wheel-rail force, derailment coefficient, and the wheel load reduction ratio are illustrated in Figure 19, and the time history curves of contact patch area are shown in Figure 20. Moreover, the derailment coefficient and the wheel load reduction ratio can be calculated by Equations (20) and (21).…”
Section: Dynamic Performancesmentioning
confidence: 99%
“…For predicting wheel or track wear, the Archard model is used, described by the equation [13,17,21]:…”
Section: The Wear Modelmentioning
confidence: 99%
“…where and are stochastic MHFs coefficient vectors and and j , j = 1, 2, … , n are stochastic MHFs coefficient matrices. Substituting (9)- (12) in relation (8), we obtain Using the 6-th property in relation (13), we get Utilizing operational matrices defined in relations (5) and (6) in (14), we have…”
Section: Solving Stochastic Itô-volterra Integral Equation With Multimentioning
confidence: 99%
“…Nowadays, modelling different problems in different issues of science leads to stochastic equations [1]. These equations arise in many fields of science such as mathematics and statistics [2][3][4][5][6][7], finance [8][9][10], physics [11][12][13], mechanics [14,15], biology [16][17][18], and medicine [19,20]. Whereas most of them do not have an exact solution, the role of numerical methods and finding a reliable and accurate numerical approximation have become highlighted [21].…”
Section: Introductionmentioning
confidence: 99%